Floyd, Edward R. Welcher Weg? A trajectory representation of a quantum Young’s diffraction experiment. (English) Zbl 1129.81302 Found. Phys. 37, No. 9, 1403-1420 (2007). Summary: The double slit problem is idealized by simplifying each slit by a point source. A composite reduced action for the two correlated point sources is developed. Contours of the reduced action, trajectories and loci of transit times are developed in the region near the two point sources. The trajectory through any point in Euclidean 3-space also passes simultaneously through both point sources. Cited in 4 Documents MSC: 81P05 General and philosophical questions in quantum theory 81P20 Stochastic mechanics (including stochastic electrodynamics) Keywords:Interference; Young’s experiment; Trajectory representation; Entanglement; Nonlocality; Determinism PDFBibTeX XMLCite \textit{E. R. Floyd}, Found. Phys. 37, No. 9, 1403--1420 (2007; Zbl 1129.81302) Full Text: DOI arXiv References: [1] Floyd, E.R.: Phys. Rev. D 34, 3246 (1986) · doi:10.1103/PhysRevD.34.3246 [2] Floyd, E.R.: Gravitation and cosmology: from the Hubble radius to the Planck scale. In: Amoroso, R.L., Hunter, G., Kafatos, M., Vigier, J.-P. (eds.) Proceedings of a Symposium in Honour of the 80th Birthday of Jean-Pierre Vigier. Kluwer Academic, Dordrecht (2002), extended version promulgated as quant-ph/00009070 · Zbl 1005.00047 [3] Floyd, E.R.: Interference, reduced action and trajectories. Found. Phys. 37 (2007, in press) · Zbl 1129.81301 [4] Faraggi, A.E., Matone, M.: Int. J. Mod. Phys. A 15, 1869 (2000), hep-th/98090127 [5] Bertoldi, G., Faraggi, A.E., Matone, M.: Class. Quantum Gravity 17, 3965 (2000), hep-th/9909201 · Zbl 0971.83011 · doi:10.1088/0264-9381/17/19/302 [6] Carroll, R.: Can. J. Phys. 77, 319 (1999), quant-ph/9904081 · doi:10.1139/cjp-77-4-319 [7] Carroll, R.: Quantum Theory, Deformation and Integrability, pp. 50–56. Elsevier, Amsterdam (2000) · Zbl 1008.81502 [8] Carroll, R.: Uncertainty, trajectories, and duality. quant-ph/0309023 [9] Morse, P.M., Feshbach, H.: Methods of Theoretical Physics, Part II, p. 1284. McGraw–Hill, New York (1953) · Zbl 0051.40603 [10] Philippidis, C., Dewdney, C., Hiley, B.J.: Nuovo Cimento B 52, 15 (1979) · doi:10.1007/BF02743566 [11] Guantes, R., Sanz, A.S., Margalef-Roig, J., Miret-Artés, S.: Surf. Sci. Rep. 53, 199 (2004) · doi:10.1016/j.surfrep.2004.02.001 [12] Bohm, D.: Phys. Rev. 85, 166 (1953) · Zbl 0046.21004 · doi:10.1103/PhysRev.85.166 [13] Floyd, E.R.: Phys. Rev. D 26, 1339 (1982) · doi:10.1103/PhysRevD.26.1339 [14] Goldstein, H.: Classical Mechanics, 2nd edn., p. 441. Addison–Wesley, Reading (1980) · Zbl 0491.70001 [15] Morse, P.M., Feshbach, H.: Methods of Theoretical Physics, Part I, p. 661. McGraw–Hill, New York (1953) · Zbl 0051.40603 [16] Holland, P.R.: The Quantum Theory of Motion, pp. 85–86, 183, 201. Cambridge University Press, Cambridge (1993) [17] Zhao, Y., Makri, N.: J. Chem. Phys. 119, 60 (2003) · doi:10.1063/1.1574805 This reference list is based on information provided by the publisher or from digital mathematics libraries. Its items are heuristically matched to zbMATH identifiers and may contain data conversion errors. In some cases that data have been complemented/enhanced by data from zbMATH Open. This attempts to reflect the references listed in the original paper as accurately as possible without claiming completeness or a perfect matching.